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1.properties of Jacobiance

Let ∧u=u1∧i+u2∧j+u3∧k be a unit vector in R3 and ∧w=1√6(∧i+∧j+2∧k). Given that there exists a vector →v in R3 such that ∣∣∧u×→v∣∣=1 and ∧w.(∧u×→v)=1. Which of the following statements is(are) correct?

SOLVED: Problem 8: Let pts. U = [u1 u2], where u1 [2 u2] is a basis of R2. The row of vectors W = [w1 w2], where w1 u2 5, is also

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06 Jacobians in Hindi, verify JJ'=1 if x=e^v secu,y=e^v tanu

Let û=u1î+u2ĵ+u3k̂ be a unit vector in R 3 and ŵ=1/√6î+ĵ+2 k̂. Given that there exists a vector v⃗ in R 3 such that, û×v⃗

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Q5 Atoms complicated than hydrogen have than one proton in their nucleus. Let Z stands the number of protons in a nucleus. Also imagine that an atom loses all but one of

Example 13.6 We are given the following atomic masses: 2U = 238.05079 u He = 4.00260 u 90 Th = 234.04363 u H= 1.00783 u 297 Pa = 237.05121 u Here the